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  1. Regular and Chaotic Dynamics
  2. Regular and Chaotic Dynamics : Volume 18
  3. Regular and Chaotic Dynamics : Volume 18, Issue 6, November 2013
  4. Commuting foliations
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Regular and Chaotic Dynamics : Volume 22
Regular and Chaotic Dynamics : Volume 21
Regular and Chaotic Dynamics : Volume 20
Regular and Chaotic Dynamics : Volume 19
Regular and Chaotic Dynamics : Volume 18
Regular and Chaotic Dynamics : Volume 18, Issue 6, November 2013
A new class of problems in the calculus of variations
Stable periodic solutions in the forced pendulum equation
MICZ-Kepler: Dynamics on the cone over SO(n)
Commuting foliations
Polynomial entropies and integrable Hamiltonian systems
Minimizing configurations and Hamilton-Jacobi equations of homogeneous N-body problems
Semi-concave singularities and the Hamilton-Jacobi equation
Capture into resonance and escape from it in a forced nonlinear pendulum
C $^{1}$-generic billiard tables have a dense set of periodic points
On action-angle coordinates and the Poincaré coordinates
Generic super-exponential stability of elliptic equilibrium positions for symplectic vector fields
An estimation for the hyperbolic region of elliptic Lagrangian solutions in the planar three-body problem
A forgotten theorem on Z $^{ k }$ × R $^{ m }$-action germs and related questions
Shilnikov lemma for a nondegenerate critical manifold of a Hamiltonian system
KAM-tori near an analytic elliptic fixed point
The problem of drift and recurrence for the rolling Chaplygin ball
Aspects of the planetary Birkhoff normal form
Regular and Chaotic Dynamics : Volume 18, Issue 5, September 2013
Regular and Chaotic Dynamics : Volume 18, Issue 4, July 2013
Regular and Chaotic Dynamics : Volume 18, Issue 3, May 2013
Regular and Chaotic Dynamics : Volume 18, Issue 1-2, January 2013
Regular and Chaotic Dynamics : Volume 17
Regular and Chaotic Dynamics : Volume 16
Regular and Chaotic Dynamics : Volume 15
Regular and Chaotic Dynamics : Volume 14
Regular and Chaotic Dynamics : Volume 13
Regular and Chaotic Dynamics : Volume 12

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Commuting foliations

Content Provider Springer Nature Link
Author Zung, Nguyen Tien Minh, Truong Hong
Copyright Year 2013
Abstract The aim of this paper is to extend the notion of commutativity of vector fields to the category of singular foliations using Nambu structures, i.e., integrable multi-vector fields. We will classify the relationship between singular foliations and Nambu structures and show some basic results about commuting Nambu structures.
Starting Page 608
Ending Page 622
Page Count 15
File Format PDF
ISSN 15603547
Journal Regular and Chaotic Dynamics
Volume Number 18
Issue Number 6
e-ISSN 14684845
Language English
Publisher Springer US
Publisher Date 2013-12-29
Publisher Place Boston
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword commuting foliations integrable differential forms Nambu structures Dynamical Systems and Ergodic Theory
Content Type Text
Resource Type Article
Subject Applied Mathematics Statistical and Nonlinear Physics Mathematical Physics Mechanical Engineering Modeling and Simulation
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